Displaying 4 results from an estimated 4 matches for "metamdsdist".
2013 Jun 22
1
metaMDS Error, Nan similar or negative values
...istfun(comm, method = distance, ...) :
you have empty rows: their dissimilarities may be meaningless in method
“bray”
2: In distfun(comm, method = distance, ...) : missing values in results
I realised some of the values are either zero or similar.
I tried to check it with
distance
X
.dist <- metaMDSdist(
X
, method="bray")
got the error:
Square root transformation
Wisconsin double standardization
Error in distfun(comm, method = distance, ...) :
formal argument "method" matched by multiple actual arguments
When I checked the distance I see some of the distances are NaN as for...
2010 Jan 12
1
Non-metric multidimensional scaling (NMDS) help
Hi,
I am currently working on some data and feel that NMDS would return an
excellent result. With my current data set however I have been experiencing
some problems and cannot carry out metaMDS. I have tried with a few smaller
data sets which I created for practice sake and this has worked fine.
I think it is the set up of my data set that is causing me trouble. I have
18 columns and 18 rows,
2008 May 15
1
metaMDS using Dissimilarity matrix
Hello R-user community!
I am running R 2.7.0 on a Power Book (Tiger). (I am still R and
statistics beginner)
Presently I try to run the function metaMDS (vegan) using an existing
dissimilarity-matrix.
As I would like to start with this matrix I thought I could just give
the matrix using the x= -argument
Test<-metaMDS(x=Dist.Gower)
Fehler in inherits(comm, "dist") :
2011 Nov 24
4
I cannot get species scores to plot with site scores in MDS when I use a distance matrix as input. Problems with NA's?
Hi, First I should note I am relatively new to R so I would appreciate answers that take this into account.
I am trying to perform an MDS ordination using the function ?metaMDS? of the ?vegan? package. I want to ordinate species according to a set of functional traits. ?Species? here refers to ?sites? in traditional vegetation analyses while ?traits? here correspond to ?species? in such